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Robust sparse bounding sphere for 3D face recognition

机译:鲁棒的稀疏边界球体用于3D人脸识别

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A robust sparse bounding sphere representation (RSBSR) is proposed to analyze 3D facial data. There are many obstacles to distinguishing facial differences, such as large pose and expression variations, hair occlusions and noise corruptions. In our framework, 3D point clouds are first preprocessed to remove the irrelevant areas and to align with a frontal neutral face model for overcoming the influence of large pose variations based on axis-angle representation. Then, 3D facial models are projected on the bounding spheres to describe both the depth and 3D geometric shape information, referred to as bounding sphere representation (BSR). This descriptor has the potential of decreasing the influence of large expression and pose variations on each normalized face within the corresponding spherical domain. Next, a robust group sparse regression model (RGSRM) is proposed to estimate the regression matrix, which preserves the intrinsic discriminant information. By embedding the descriptors into the low dimensional regression matrix, hair occlusions and artifacts can be treated as corruptions and can be patched. Under the constraints of Spectral Regression and corruptions, noise corruptions can be removed and the remaining small variations can be further corrected. FRGC v2.0 and CASIA 3D face databases are introduced to examine the performance of our framework and the previous algorithms with different schemes, and the experimental results show our proposed framework has the performance of simple implementation, high accuracy and low computational complexity.
机译:提出了一种鲁棒的稀疏边界球表示(RSBSR)来分析3D面部数据。区分面部差异有很多障碍,例如大的姿势和表情变化,头发遮挡和噪音破坏。在我们的框架中,首先对3D点云进行预处理,以去除不相关的区域,并与正面中性人脸模型对齐,以克服基于轴角表示的较大姿态变化的影响。然后,将3D面部模型投影到边界球上,以描述深度和3D几何形状信息,称为边界球表示(BSR)。该描述符有可能减小大表情的影响,并减小相应球面区域内每个标准化面孔的姿势变化。接下来,提出了鲁棒的群体稀疏回归模型(RGSRM)来估计回归矩阵,该矩阵保留了固有的判别信息。通过将描述符嵌入低维回归矩阵,可以将毛发咬合和伪影视为损坏并进行修补。在频谱回归和破坏的约束下,可以消除噪声破坏,并且可以进一步纠正剩余的小变化。引入FRGC v2.0和CASIA 3D人脸数据库来检验我们的框架和以前的算法在不同方案下的性能,实验结果表明我们提出的框架具有实现简单,精度高,计算复杂度低的性能。

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